The Methods of Plane Projective Geometry Based on the Use of General Homogenous Coordinates
By (author) E. A. Maxwell
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Methods of Plane Projective Geometry Based on the Use of General Homogenous Coordinates by E. A. Maxwell
Book DescriptionThis is a book about powerful mathematical methods rather than a mere catalogue of the properties of conics. The treatment is elegant and refreshing as well as systematic, and throughout the book the author is concerned to lay the foundations of future work. Consequently (unlike too many textbooks) there is little for the student to unlearn when he goes on to more advanced courses. A valuable feature is the large number of carefully selected and graded problems for solution (about 400 in all). When this book was first published, the reviewer in Science suggested that 'this scholarly work should be supplemented by a similar book on the analytic projective geometry of ordinary space'. His suggestion has since been adopted: and the companion volume, E.A. Maxwell's General Homogenous Coordinates in Space of Three Dimensions is now also available.
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Book DetailsISBN: 9780521091565
(216mm x 140mm x 15mm)
Imprint: Cambridge University Press
Publisher: Cambridge University Press
Publish Date: 2-Jan-1946
Country of Publication: United Kingdom
Books By Author E. A. Maxwell
Deductive Geometry, Paperback (February 2016)
Concise review examines geometry of the straight line, circle, plane, and sphere as well as associated configurations, including the triangle and the cylinder. Suitable for university undergraduates and advanced high school students. 1962 edition.
Algebraic Structure and Matrices Book 2, Paperback (June 2009)
This book, which was originally published in 1965, shows the student meeting modern algebra for the first time what it is all about.
Advanced Algebra, Part 1, Paperback (March 2009)
The book contains many 'drill' examples, which the author considers essential.
Analytical Calculus: Volume 4, Paperback (November 2008)» View all books by E. A. Maxwell
Dr Maxwell guides the student through the early stages of analysis, while keeping the exposition as clear and uncomplicated as possible.
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